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A Modern Course in Quantum Field Theory, Volume 2 (Second Edition)

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This volume tackles more advanced themes often found in longer three-semester, or specialist further advanced postgraduate courses. Written for advanced students, the work provides complete materia...
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  • 27 June 2025
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This volume tackles more advanced themes often found in longer three-semester, or specialist further advanced postgraduate courses. It provides an introductory review to contemporary advanced topics in QFT, in particular, lattice field theory, topological field configurations, supersymmetry and the AdS/CFT correspondence, and it includes a systematic introduction to the functional renormalization group equation with application in noncommutative scalar field theory. Some non-perturbative methods, which allow exact solutions in lower dimensions, or due to the larger number of symmetries involved, are also discussed. This new edition also includes chapters added on noncommutative field theory and the SYK models.

Key Features:

  • Reorganized, updated and extended new edition
  • Four new chapters.
  • Additional exercises
  • Suitable for extended courses
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Price: £25.00
Pages: 600
Publisher: Institute of Physics Publishing
Imprint: Institute of Physics Publishing
Series: IOP ebooks
Publication Date: 27 June 2025
Trim Size: 10.00 X 7.00 in
ISBN: 9780750358354
Format: Paperback
BISACs:

SCIENCE / Physics / Quantum Theory, Quantum physics (quantum mechanics and quantum field theory), SCIENCE / Physics / Particle, Particle and high-energy physics

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Prologue

Author biography

12 The Wilson and functional renormalization group equations

13 Some exact solutions of quantum field theory

14 The monopoles and instantons

15 Introducing supersymmetry

16 The AdS/CFT correspondence

17 Conformal field theory and emergence of conformal symmetry

18 Novel phenomena in noncommutative field theory: emergent geometry

19 Noncommutative scalar field theory and its renormalizability

20 The neural network method for quantum field theory

Appendix A: Lie algebra representation theory: a primer A-1

Appendix B: On homotopy theory